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We prove the non-left-orderability of the fundamental group of the $n$-thfold cyclic branched cover of the pretzel knot $P(3,-3,-2k-1)$ for all integers$k$ and $n\ge 1$. These $3$-manifolds are $L$-spaces discovered by Issa andTurner.

Non-left-orderability of cyclic branched covers of pretzel knots $P(3,-3,-2k-1)$